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Showing 1 to 1 of 1 for “"well-posed non-autonomous Cauchy problem"”.

  1. Evolution Semigroups for Well-Posed, Non-Autonomous Evolution Families

    … global linearization approach to the study of nonautonomous flows. Given a system with states x in a set \Omega (the state space), a map t\to \gamma(t,s,x) (t\geq s \geq 0) is called a global flow if it describes the time evolution of a system with the initial state x \in \Omega at time t \geq …

    lsu-thes Repository record for Evolution Semigroups for Well-Posed, Non-Autonomous Evolution Families (opens in a new tab)